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pubmed-article:21225894rdf:typepubmed:Citationlld:pubmed
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pubmed-article:21225894pubmed:dateCreated2011-1-12lld:pubmed
pubmed-article:21225894pubmed:abstractTextWe introduce a new approach to inference for subgroups in clinical trials. We use Bayesian model selection, and a threshold on posterior model probabilities to identify subgroup effects for reporting. For each covariate of interest, we define a separate class of models, and use the posterior probability associated with each model and the threshold to determine the existence of a subgroup effect. As usual in Bayesian clinical trial design we compute frequentist operating characteristics, and achieve the desired error probabilities by choosing an appropriate threshold(s) for the posterior probabilities.lld:pubmed
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pubmed-article:21225894pubmed:issn1097-0258lld:pubmed
pubmed-article:21225894pubmed:authorpubmed-author:MüllerPeterPlld:pubmed
pubmed-article:21225894pubmed:authorpubmed-author:LaudPurushott...lld:pubmed
pubmed-article:21225894pubmed:authorpubmed-author:SivaganesanSSlld:pubmed
pubmed-article:21225894pubmed:copyrightInfo2010 John Wiley & Sons, Ltd.lld:pubmed
pubmed-article:21225894pubmed:issnTypeElectroniclld:pubmed
pubmed-article:21225894pubmed:day20lld:pubmed
pubmed-article:21225894pubmed:volume30lld:pubmed
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pubmed-article:21225894pubmed:pagination312-23lld:pubmed
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pubmed-article:21225894pubmed:year2011lld:pubmed
pubmed-article:21225894pubmed:articleTitleA Bayesian subgroup analysis with a zero-enriched Polya Urn scheme.lld:pubmed
pubmed-article:21225894pubmed:affiliationDepartment of Mathematical Science, University of Cincinnati, Cincinnati, OH 45221-0025, U.S.A. sivagas@ucmail.uc.edulld:pubmed
pubmed-article:21225894pubmed:publicationTypeJournal Articlelld:pubmed